Metastability of Discrete-Symmetry Flocks
ORAL
Abstract
In this talk, I will report a study on the stability of the ordered phase of flocking models with a scalar order parameter. Using both the active Ising model and a hydrodynamic description, I will show that droplets of particles moving in the direction opposite to that of the ordered phase nucleate and grow. This self-similar growth will be characterized analytically and I will demonstrate that droplets spread ballistically in all directions. These results imply that, in the thermodynamic limit, discrete-symmetry flocks -- and, by extension, continuous-symmetry flocks with rotational anisotropy -- are metastable in all dimensions.
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Publication: https://arxiv.org/abs/2306.01156
Presenters
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Sunghan Ro
- Massachusetts Institute of Technology